by
Dr. Kenneth S. Schneider
Acknowledgements
1. Introduction
1.1
The Fundamental Problem of Communication
1.2 The
Transmission Medium - Attenuation Constraints
1.3 The
Transmission Medium - Interference Constraints
1.4 The
Transmission Medium - Bandwidth Constraints
1.5 The
Transmission Medium - Cost Constraints
1.6
Attractiveness of Fiber Optic Cable As A Premises Transmission Medium
1.7 Program
2. The Fiber Optic Data Communications Link For the Premises Environment
2.1 The
Fiber Optic Data Communications Link, End-to-End
2.2 Fiber
Optic Cable
2.3
Transmitter
2.4
Receiver
2.5
Connectors
2.6
Splicing
2.7
Analyzing Performance of a Link
3. Exploiting The Bandwidth Of Fiber Optic Cable-Employment by Multiple Users
3.1 Sharing
the Transmission Medium
3.2 Time
Division Multiplexing (TDM) With Fiber Optic Cable
3.3
Wavelength Division Multiplexing (WDM) With Fiber Optic Cable
3.4
Comparing Multiplexing Techniques for the Premises Environment
4. Exploiting The Delay Properties Of Fiber Optic Cable For LAN Extension
4.1 Brief
History of Local Area Networks
4.2
Transmission Media Used To Implement An Ethernet LAN
4.3
Examining the Distance Constraint
4.4
Examples of LAN Extenders Shown In Typical Applications
5. Exploiting The Advantages Of Fiber Optic Cable In the Industrial Environment
5.1 Data
Communications In The Industrial Environment
5.2 The
Problem of Interference
5.3 Fiber
Optic Data Communications Products That can Help
6. Serial Data Communications Over Fiber Optic Cable
7. Standards
8. Glossary
Bibliography
The idea for writing a monograph on the subject of fiber optic data
communications was proposed to me many times by my assistant, Gail Nelson.
The material in this work was derived from my constant perusal of many diverse
sources spread over my years in engineering. I apologize for not providing a
precise acknowledgment of every source. However, it would have led to a clutter
of footnotes. I know that this often makes for tedious reading and did not want
to burden the reader. Nonetheless, I would not feel comfortable unless specific
credit is given to those publications listed as 'References.' If, on occasion,
I paraphrased any of these works too closely it should be taken in the most
complimentary manner.
Pat O'Hara assisted me in taking a typed manuscript and putting it in final
form complete with graphics, photographs and other illustrations. Pat carries
out this task for all of my publications. She never complains when I come to
her with last minute changes. Her cooperation is really appreciated. I can
truthfully say this work would not have been completed without her assistance.
Note to Pat, we'll soon begin another effort.
Thanks to Doug Honikel for having incorporated this onto our website.
Tony Horber and Bob Ravenstein (Bomara, Inc.) checked the work for technical
accuracy. This was a particularly stressful task especially when it led to
protracted discussions on certain points. I am indebted to them for their
efforts.
Professor Nicholas DeClaris first introduced me to communications engineering
while I was an undergraduate at Cornell University. Professor DeClaris, now of
the University of Maryland, inspired me with his love for teaching and
research. Dr. Irvin Stiglitz later sharpened my communications engineering and
technical writing skills while he was my Group Leader at M.I.T. Lincoln
Laboratory. Needless to say, it is a lot easier to reach Irv's high standards
these days with word processing.
Thanks to Lightwave Magazine and MRV Communications for use of the illustration
for the cover.
Finally, I would like to thank my wife, Diane, my children Andrew, Jessica and
Rachel, my mother and father, Lillian and Irving Schneider and my, close, life
long, friends Seth Stowell, Jamil Sopher and Joel Goldman. In different ways
each gave me encouragement over the years. Without this support I would have
never have reached this point.
*ST is a registered trademark of AT & T
The subject of interest in this book is premises data
communications using fiber optic cable as the transmission medium. This is at
once a very specific yet very extensive topic. It is an important topic both
within the context of data communications today and into the future. All, or
almost all, aspects of this subject will be explored. However, it seems rather
forbidding just to jump into this topic.
Rather, it is more appropriate to take a step back to the very beginning and
talk about the nature of communications first. This will allow some needed
terminology to be introduced. It will also lead us in a natural way to the
subject of fiber optic cable as a transmission medium and to why it is
attractive for premises data links.
Of course, the reader, well versed in data communications, may choose to skip
past this introduction and suffer no real penalty.
The subject of communications really begins with the situation shown in Figure
1-1. Here is an entity called the Source and one called the User- located
remotely from the Source. The Source generates Information and the User desires
to learn what this Information is.

Figure 1-1: Source, User pair with information
Examples of this situation are everywhere prevalent. However, our attention
will only be focused on the case illustrated in Figure 1-2 where the
Information is a sequence of binary digits, 0's and 1's, bits. Information in
this case is termed data. Information of this type is generally associated with
computers, computing type devices and peripherals-equipment shown in Figure
1-3. Limiting Information to data presents no real limitation. Voice, images,
indeed most other types of Information can be processed to look like data by
carrying sampling and Analog-to-Digital conversion.

Figure 1-2: Representations of information

Figure 1-3: Examples of sources and users generating/desiring "data"
It is absolutely impossible in the real world for the User to obtain the
Information without the chance of error. These may be caused by a variety of
deleterious effects that shall be discussed in the sequel.
This means that the User wanting to learn the Information- the binary sequence-
must be content in learning it to within a given fidelity. The fidelity measure
usually employed is the Bit Error Rate (BER). This is just the probability that
a specific generated binary digit at the Source, a bit, is received in error,
opposite to what it is, at the User.
There are some real questions as to how appropriate this fidelity measure is in
certain applications. Nonetheless, it is so widely employed in practice, at
this point, that further discussion is not warranted.
The question then arises as to how to send the binary data stream from Source to
User. A Transmission Medium is employed to transport the Information from
Source to User. What is a Transmission Medium?
A Transmission Medium is some physical entity. As shown in Figure 1-4 it is located between the Source and the User and it is accessible to both. The Transmission Medium has a set of properties described by physical parameters. The set of properties exists in a quiescent state. However, at least one of these properties can be stressed or disturbed at the Source end. This is accomplished by somehow imparting energy in order to stress the property. This disturbance does not stay still, but affects the parts of the Transmission Medium around it. This disturbance then travels from the Source end to the User end. Consequently, energy imparted in creating the disturbance is thereby transferred from the Source end to the User end. Finally, this disturbance or stressed property, can be sensed at the User end. It can be measured.

Figure 1-4: Source, transmission medium, user
This propagation of a disturbance by the Transmission Medium is illustrated in
Figure 1-5.
What are examples of transmission media? As with types of Information there are
many.

Figure 1-5: Disturbance traveling in transmission medium
The Transmission Medium could be air with the stressed property being the air
pressure sound waves. The Transmission Medium could be an electromagnetic field
set up in space by the current put on an antenna, a radio or wireless system.
The Transmission Medium could be a pair of electrical conductors with the
stressed property being the potential difference (the voltage) between the
conductors, an electrical transmission line. The Transmission Medium could be a
sheet of writing paper with the stressed property being the light-dark pattern
on the paper, a letter. The Transmission Medium could be a cylindrical glass
tube with the stressed property being the intensity of light in the tube, a
fiber optic cable.
The Source can have a disturbance to the Transmission medium generated in
sympathy to the Information, that is, generate a disturbance which varies in
time exactly as the Information. This encoded disturbance will then propagate
to the User. The User can then sense the disturbance and decide the identity of
the Information that it represents. The process of the Source generating a
disturbance in sympathy with the Information and launching it into the
Transmission Medium is referred to as modulation and transmission. The process
of the User sensing the received disturbance and deciding what Information it
represents is referred to as reception and demodulation. The device that
carries out modulation and transmission will be called in this work the
Transmitter. The device that carries out reception and demodulation will be
called the Receiver.
The entire situation with data communications then devolves to the model
illustrated in Figure 1-6. Here the Source is generating bits as Information.
The User wants to learn the identity of this Information, these bits. The
entities used to get the Information from the Source to User are the
Transmitter, the Transmission Medium and the Receiver. The fundamental problem
of communications is to choose the terminal equipment, the Transmitter and
Receiver and to choose the Transmission Medium so as to satisfy the
requirements for a given Source-User pair.

Figure 1-6: The model which represents the fundamental problem of communications
The fundamental problem of communications is a design problem. The combination
of Transmitter, Transmission Medium and Receiver is termed the communication
link. Because of the limitation placed on the Information to be a sequence of
bits this combination is generally referred to as a data link. The disturbance
launched into the Transmission Medium by the Transmitter is usually referred to
as the input data signal. The resulting disturbance at the Receiver is termed
the output data signal. In the context of our discussion the fundamental
problem of communications is to design a data link appropriate for connecting a
given Source-User pair.
There is no fail safe cookbook way to solve this design problem and come up
with the best unique solution. While there is science here there is also art.
There are always alternative solutions, each with a particular twist. The twist
provides some additional attractive feature to the solution. However, the
feature is really peripheral to Source-User requirements.
Most exercises in obtaining the design solution usually begin with choosing a
Transmission Medium to meet the general requirements of the Source-User pair.
That is, the data link design process pivots on choosing the Transmission
Medium. Every Transmission Medium has constraints on its operation, on its
performance. It is these constraints that really decide which Transmission
Medium will be employed for the data link design. It will be worthwhile
discussing these constraints.
1.2 The Transmission Medium- Attenuation Constraints
Have a Transmitter launch a disturbance into a
Transmission Medium. Provide an input data signal to a Transmission Medium. As
it propagates down the Transmission Medium to the Receiver its amplitude will
decrease, getting weaker and weaker. The disturbance, the input data signal, is
said to suffer attenuation. The situation is exactly as shown in Figure 1-7.
One immediate question that can be raised is why does attenuation occur? There
are several reasons. It will be worthwhile pointing out and describing two of
them; spatial dispersion and loss due to heat.
Spatial dispersion can best be considered by revisiting Figure 1-7. This
illustrates a one-dimensional propagation of the disturbance. However, often
this disturbance may propagate in two or even three dimensions. The
User/Receiver may be located in a small solid angle relative to the
Source/Transmitter. The received disturbance, the output data signal, appears
attenuated relative to the transmitted disturbance because in fact, it
represents only a small fraction of the overall energy imparted in the
disturbance when it was launched. This is exactly the situation with free space
propagation of waves through an electromagnetic field transmission medium. For
example, this occurs in any sort of radio transmission.

Figure 1-7: Input data signal attenuating as it propagates down a transmission medium
As for loss due to heat, this refers to the basic interaction of the
disturbance with the material from which the Transmission Medium is comprised.
As the disturbance propagates, a portion of the energy is transferred into the
Transmission Medium and heats it. For a mechanical analogy to this consider
rolling a ball down a cement lane. The ball is the disturbance launched into
the lane that represents the Transmission Medium. As the ball rolls along it
encounters friction. It loses part of its kinetic energy to heating the cement
lane. The ball begins to slow down. The disturbance gets attenuated. This is
the situation with using the potential difference between a pair of electrical
conductors as the Transmission Medium.
Attenuation increases with the distance through the Transmission Medium. In
fact, the amplitude attenuation is measured in dB/km. As propagation continues
attenuation increases. Ultimately, the propagating signal is attenuated until
it is at some minimal, detectable, level. That is, the signal is attenuated
until it can just be sensed by the Receiver- in the presence of whatever
interference is expected. The distance at which the signal reaches this minimal
level could be quite significant. The Transmission Medium has to be able to
deliver at least the minimal detectable level of output signal to the Receiver
by the User. If it can not, communications between Source and User really can
not take place.
There are some tricks to getting around this. Suppose the disturbance has been
attenuated to the minimal detectable level yet it has still not arrived at the
Receiver/User. The output signal at this location can then be regenerated. The
signal can be boosted back up to its original energy level. It can be repeated
and then continue to propagate on its way to the Receiver/User. This is shown
in Figure 1-8.

Figure 1-8: Regenerating and repeating an attenuated signal in order to reach the user
Nonetheless, the attenuation characteristics are an item of significant
consequence. The Transmission Medium selected in the design must have its
attenuation characteristics matched to the Source-User separation. The lower
the attenuation in dB/km the greater advantage a Transmission Medium has.
Have a
Transmitter launch a disturbance into a Transmission Medium. Provide an input
data signal to a Transmission Medium. As it propagates down the Transmission Medium
it will encounter all sorts of deleterious effects which are termed noise or
interference. In the simplest example, that of one person speaking to another
person, what we refer to as noise really is what we commonly understand noise
to be.
What is noise/interference? It is some extraneous signal that is usually
generated outside of the Transmission Medium. Somehow it gets inside of the
Transmission Medium. It realizes its effect usually by adding itself to the
propagating signal. Though, sometimes it may multiply the propagating signal.
The term noise is generally used when this extraneous signal appears to have
random amplitude parameters- like background static in AM radio. The term
interference is used when this extraneous signal has a more deterministic
structure-like 60-cycle hum on a TV set.
In any case, when the Receiver obtains the output signal it must make its
decision about what Information it represents in the presence of this
noise/interference. It must demodulate the output signal in the presence of
noise/interference.
Noise/interference may originate from a variety of sources. Noise/interference
may come from the signals generated by equipment located near the
transmitter/transmission medium/receiver. This may be equipment that has nothing
at all to do with the data link. Such equipment may be motors or air
conditioners or automated tools. Noise/interference may come from atmospheric
effects. It may arise from using multiple electrical grounds.
Noise/interference may be generated by active circuitry in the transmitter
and/or receiver. It may come from the operation of other data links.
In obtaining the design solution noise/interference makes its effect best known
through the Bit Error Rate (BER). The level of noise/interference drives the
BER. Of course, this can be countered by having the Transmitter inject a
stronger input signal. It can be countered by having the Receiver be able to
detect lower minimal level output signals. But, this comes with greater
expense. It does not hide the fact that there is concern with
noise/interference because of its impact on the BER.
The susceptibility to noise/interference varies from Transmission Medium to
Transmission Medium. Consequently, during the design process attention has to
be paid to the Source-User pair. Attention has to be directed to the
application underlying the communication needed by this pair and to the BER
required by this application.
The Transmission Medium must then be picked that has a noise/interference level
capable of delivering the required BER.
Go back and consider the model illustrated in Figure
1-6. Suppose the input signal that the Transmitter sends into the Transmission
Medium is the simple cosinusoidal signal of amplitude '1' at frequency 'fo' Hz.
The output signal response to this at the Receiver is designated 'T (fo).' Now
consider the cosinusoidal test input signal frequency, fo to be varied from 0
Hz on up to ¥. The resulting output signal as a function of frequency is T (fo)
or suppressing the subscript- it is T (f). This is referred to as the transfer
function of the Transmission Medium. Generally, the ordinate target value 'T
(f)' for a given frequency 'f' is referred to as the transfer function gain-
actually it is a loss- and is expressed logarithmically in dB relative to the
amplitude '1' of the input signal.
One example transfer function is illustrated in Figure 1-9. This is merely an
example transfer function. It is not to be understood as to be typical in any
sense. It is just an example. However, it does illustrate a feature that is
common in the transfer function of any Transmission Medium that can actually be
obtained in the real, physical, world. The transfer function rolls off with
frequency. The transfer function shown here oscillates, but the maximum value
of its oscillation becomes less and less. Yet, the transfer function itself
never really rolls off and becomes dead flat zero beyond a certain frequency.
This roll off with frequency means that the Transmission Medium attenuates the
cosinusoidal signals of the higher frequencies that are given to it as inputs.
The energy of these higher frequency signals is somehow lost, usually as heat,
in traversing the Transmission Medium. The greater the distance through the
Transmission Medium, the more high frequency signals get attenuated. This is a
consequence of the greater interaction between the propagating signals and the
material comprising the Transmission Medium.

Figure 1-9: Example transfer function of a transmission medium
This roll off feature of the transfer function is present in every Transmission
Medium regardless of how it is derived. It is present in sound waves. It is
present in conductors. It is present in fiber optic cables. It is present in a
phonograph record or tape. It is even present in a sheet of writing paper.
The transfer function shown rolls off with frequency. However, most of its
activity, most of its area, most of its mass, most of its spread, seems to be
below a certain given frequency. In this example it looks like the frequency
'F.' The frequency spread of the transfer function is referred to as its
bandwidth. Of course, from what was mentioned above bandwidth decreases with
the propagation distance through the Transmission Medium.
Because frequency spread is very subjective the measure of bandwidth is also
subjective. When you are discussing communications with someone and they
mention bandwidth it isn't such a bad idea to ask exactly how they are defining
it. There is a definition in the Glossary in the back of this book. However, it
is only one such definition. There are many. For example, there is the 3 dB
bandwidth, mean square bandwidth, first lobe bandwidth, brick wall bandwidth
and on and on. In a study carried out seventeen years ago the author easily
identified over twenty-five separate definitions of bandwidth. All have
validity. Whether one is meaningful or not depends upon the context, actually
the application, in which it is being used. One definition may be appropriate
for describing satellite communication links and another more appropriate for
an FCC official considering the request for a broadcast AM radio license.
In any case, a Transmission Medium has a transfer function and the frequency
spread of this transfer function is measured by the bandwidth. The bandwidth
parameter has implications with respect to the performance of the data link
being designed.
In order to see this consider the illustration shown in Figure 1-10. Here the
Source is generating data, '0's and '1's every T seconds. Let T= 1/R, in which
case the Source is generating data at R bits per second of BPS. To send this
data to the User the Transmitter is generating either a positive or negative
impulse every T seconds. What is an impulse? It is an infinitesimally narrow
pulse, but it is infinitely high so that it has energy of '1.'
Now what comes out at the Receiver in response to the positive impulse sent at
time zero to represent the binary data bit '1.' An example result is
illustrated in Figure 1-11. Notice that this response out of the Transmission
Medium to the input impulse is a pulse spread out in time with its center at t
seconds where t is not equal to 0 seconds. This output is only an example. It
can not even be called typical. However, it does indicate a property that is
typical of all output signals received from the Transmission Medium. The time
spreading of the output pulse is this common property. It is called time
dispersion. It is a result of the finite bandwidth of the Transmission Medium.
To be exact, it is due to the fact that the transfer function of the
Transmission Medium- and any Transmission Medium- attenuates the higher
signals.

Figure 1-10: Binary data from source represented by impulse train put into transmission medium by transmitter. Impulses are T seconds apart.
Look closely at the output signal pulse shown in Figure 1-11. Because it is
spread in time it is going to interfere with the output pulses due to input
data signals which will come after it. These are not shown in the illustration,
but the implication should be clear. Likewise, these subsequent data signals
will generate output pulses that will also be spread in time. Each will also interfere
with the pulses coming after it and also coming before it. This type of
interference is called intersymbol interference. It is not just a consequence
of the input signals being impulses. An input signal, of finite duration, and
of any shape will generate an output signal with time dispersion.
As the data rate from the Source increases the intersymbol interference problem
gets worse and worse. Output pulses with time dispersion get squeezed next to
one another. The growing level of intersymbol interference makes it harder and
harder for the Receiver to demodulate these signals.
To some extent the intersymbol interference can be undone by sophisticated
signal processing in the Receiver. This usually goes under the name of
equalization. However, in many cases equalization still can not deliver the
data from the Receiver with the BER required by the Source-User pair. In other
cases, the data being generated by the Source, say R BPS, is so high that an
equalizer can not be obtained fast enough to keep up with the output signals.

Figure 1-11: Input signal is positive impulse. Resulting output signal shows time dispersion
In considering the data link design task the first line of defense against time
dispersion and intersymbol interference lies in the proper selection of the
Transmission Medium. The larger the bandwidth of the Transmission Medium the
fewer high frequency components will be attenuated during propagation and the
smaller the time dispersion. As a result, there will be less interference
between different output pulses. Make no mistake. Intersymbol interference will
not disappear. It is just that it will be lessened and made more tolerable as the
bandwidth gets larger. In particular, to lessen intersymbol interference the
bandwidth of the Transmission Medium must get larger in relation to the
Source's generated bit rate, R BPS.
The Transmission Medium must be selected to accommodate the bit rate generated
by the Source. This is a critical step in the data link design effort. The
Transmission Medium must have sufficient bandwidth so that it will generate
tolerable intersymbol interference at the Receiver. This means selecting a
Transmission Medium that has a bandwidth that is some multiple of the bit rate,
R. A number of rules of thumb are often used to do this. However, they are too
specific and not worth discussing at this point especially since the measure of
bandwidth is subjective.
The important point is that as the data rate requirement, R, goes up, this
limits the selection of Transmission Medium candidates. It limits the selection
to those with bandwidths matched to it.
The information technology explosion in the world has made this selection task
ever more challenging. Continuously, PCs are becoming more powerful. More
complex applications programs can be run and are finding their way into easily
usable software. As a result, the Source bit rate requirement is growing at an
order of magnitude every few years. To put this in perspective, consider that
just ten years ago a Transmission Medium would be quite acceptable if it had a
bandwidth matched to a Source bit rate of 9,600 BPS. This Source bit rate was
typical of that generated by most data equipment applications. Today with the
growing demand for video services and the plethora of graphics in computer
applications the demand more often than not is for a Transmission Medium with a
bandwidth matched to Source bit rates well upwards of 1 MBPS, possibly 1 GBPS.
You may
be able to find the ideal Transmission Medium relative to attenuation,
interference and bandwidth. But, you still may not be able to select it as part
of the solution to the data link design problem. Why? It simply costs too much.
The expense that it presents is beyond the budget allowed for the Source-User
communications.
This isn't anything new or revolutionary. Money doesn't drive the world. But,
it sure has a tremendous influence on the ultimate choice of solution to any
problem based in technology. This was true one hundred years ago and true
today.
Considering this discussion of the constraints on the
Transmission Medium we are naturally led to fiber optic cable as an attractive
choice for the data link design. Why? When compared with other candidates for
the Transmission Medium commonly employed today, there is no comparison when it
comes to attenuation, interference and bandwidth.
Illustrations can tell the story best here.
Take a look at Figure 1-12 first. This shows the attenuation of several
candidates for the Transmission Medium. All are based on electromagnetic
technology and all are in common use today. In other words none are laboratory
curiosity items. Attenuation in dB/km is shown as a function of frequency. Here
frequency would more or less refer to the data rate from the Source or
equivalently the signaling rate from the Transmitter. Attenuation of an
electromagnetic Transmission Medium increases with frequency due to effects on
an atomic level, which are well beyond this discussion. The attenuation curves
of different Transmission Medium candidates are shown as shaded strips because
the exact attenuation tends to vary from sample to sample as well as
manufacturer to manufacturer. However, the general trend can easily be grasped.
The attenuation of the two fiber optic cable types, multi-mode and single mode,
are much, much, less than the other candidates. What is more their dependence
upon frequency is even flat over quite a large range. This makes designing data
links with them simpler. You need not be concerned with the change in
attenuation every time you decide to tweak the data rate.
To be absolutely clear the fiber optic cable attenuation shown in this figure
is for fiber optic cable fabricated totally from glass (silica). That is, it
has a glass core and glass cladding. There is also fiber optic cable fabricated
totally from plastic and fiber optic cable having a glass-silica core with a
plastic cladding (PCS- Plastic Clad Silica). It is the pure glass- silica based
fiber optic cable that has the low attenuation properties. The plastic based
fiber optic cable has much higher attenuation, well above coaxial cable. But,
it does have some attractive features that will be discussed in a later
chapter.

Figure 1-12: Attenuation versus frequency (Courtesy of Siecor Corporation)
You get the idea. When it comes to considering the attenuation issue then fiber
optic cable is the unchallenged selection for the Transmission Medium.
Fiber optic cable is fabricated from glass or plastic. Because of the nature of
this material it allows signals transmitted through fiber optic cable to be
immune from electromagnetic based forms of noise and interference. This
includes power transients that may arise from lightning strikes. It includes
noise arising from ground loops. In fact, fiber optic cable provides nearly
perfect isolation between multiple grounds. Noise can still affect a fiber
optic data link; especially, if it is generated in the receiver or transmitter
electronic circuitry. However, the effect of noise and interference originating
outside the link is far less than with competing choices for the Transmission
Medium, candidates like shielded or unshielded twisted pair cable or coaxial
cable or free space microwave radio.
Take a look at Figure 1-13. This illustrates the variation of the bandwidth of
fiber optic cable with its length. Remember bandwidth goes down with increasing
length. But, that is not the concern here. Notice that at up to 4 km the
bandwidth is always above 10 MHz. This implies that a fiber optic link can
support data rates of many 10's of MBPS over these distances. This can be done
without having to have the Transmitter resort to any sophisticated bandwidth
efficient modulation schemes. Of course, people talk about fiber optic cable being
able to support Giga Bits Per Second (1 Billion Bits Per Second - GBPS) and
even Tera Bits Per Second (1 Trillion Bits Per Second). But, remember this
depends upon distance and may often require multiple repeaters.

Figure 1-13: Bandwidth of fiber optic cable vs. length (from Fiber Optic Communications, Joseph C. Palais)
To put this in perspective, unshielded twisted pair copper cable over this
distance can support 0-to-100 MBPS. Coaxial cable this distance can support
about 20 MBPS. When it comes to the bandwidth issue fiber optic cable is the
unquestioned most attractive candidate for the Transmission Medium.
Fiber optic cable is the unchallenged winner in the Transmission Medium
sweepstakes when it comes to attenuation, interference and bandwidth. It even
has some additional features that are attractive in comparing it to other
candidates mentioned. It is the most secure. Tampering with fiber optic with
transmissions through fiber optic cable is very difficult to do. It can be
detected far more easily than with the other metallic based candidates for
Transmission Medium let alone free space propagation candidates. The small size
of fiber optic cables allows it to be placed in ducting that is too small for
metallic cable. This allows room for substantial growth in capacity if needed.
It's easier to put more fiber optic cables in the same duct. This is brought
out in the photograph provided in Figure 1-14. Finally, fiber optic cables do
not conduct electricity- they are glass or plastic therefore safer. They are
particularly suitable for use in areas that might have spark or electrical
hazard restrictions. This is especially true of places that may endanger the
well being of a technician working with a long segment of metallic cable
instead of a fiber.

Figure 1-14: Size comparison: coaxial cable and fiber optic cable (Courtesy of AT&T Archives)
Undoubtedly now you are saying So fiber optic cable is the winner when it comes
to attenuation, interference and bandwidth. But, doesn't high cost throw it
out? Isn't it very expensive and wasn't this the ultimate driver for the
Transmission Medium selection?
It is true when comparing fiber optic cable to other candidates it is not as
attractive from a cost point of view. However, the situation is getting better
year by year. In particular take a look at Figure1-15. This illustrates the
cost trends for different candidates for the Transmission Medium. Cost trends
are graphed for the period 1990 through 1995. Notice the decrease for fiber
optic cable. In the years since it has decreased even further. Of course, this is
for glass based fiber optic cable. Plastic fiber optic cable has a much lower
cost. In any case from a cost point of view fiber optic cable is and will
probably continue to be more expensive than the cheapest, voice grade,
unshielded twisted pair cable. However, its cost is merging with the other
candidates. Certainly, the really minor cost disadvantage is greatly outweighed
with the significant performance advantages.

Figure 1-15: Cost trends of common transmission media
Putting this altogether there is no argument. Fiber optic cable should be the
Transmission Medium of choice when considering data links in new facilities
where no other Transmission Medium candidate exists.
There is and will continue to be tremendous activity with respect to carrying
out data communications in the wide area network or long haul environment. This
is the environment of the long distance carrier, the Telephone Company.
However, there is even greater activity with respect to the implementation of
data links in the premises or local area environment. This is the environment
of the office building, Small Office Home Office (SOHO), the factory and the
campus. As PC's have proliferated throughout all premise type facilities the
need for data communications links has followed. Installation of premises data
links be they point-to-point, multi-point, part of a Local Area Network (LAN)
or whatever is a major agenda item for many business concerns. The case has
been made above for fiber optic cable being the Transmission Medium of choice
for these links. This is why it is the subject of interest in this book.
This book
has been written so that each chapter stands on its own. There is no need to
read the chapters in order. There may be occasionally cross-references from one
chapter to another. However, the information can easily be gleaned without
going back to the very beginning.
A brief summary of the sequel is as follows:
Chapter 2 - A careful review is
given to the details of a fiber optic data link for the premise environment.
The possibilities for and properties of fiber optic cable are discussed.
Candidates for the Transmitter and Receiver are considered. Connectors and
splices are introduced. The performance of the data link is analyzed with a
careful look at the loss budget.
Chapter 3 - Consideration is given
to exploiting the large bandwidth presented by fiber optic cable to support the
data communications of multiple users - multiple Source - User pairs. That is,
how to carve out multiple fiber optic data links from a single fiber optic
cable in the premises environment. This is accomplished by multiplexing. Both
Time Division Multiplexing (TDM) and Wavelength Division Multiplexing (WDM) are
discussed.
Chapter 4 - Discussion focuses on
the Local Area Network (LAN). Fiber optic data links are joined with LAN's.
Using LAN architectures carries out a great deal of premise data communication.
The delay properties of fiber optic cable can be exploited to extend the
distance coverage of a LAN. A fiber optic data link can be used to connect
remote stations to a LAN hub. Stations that may be too far from a LAN to be
connected by a copper cable may possibly be joined by a fiber optic data link.
Chapter 5 - The manufacturing
environment is considered. In particular the environment presented by heavy
industry that always has a plethora of high (electric) powered tools in use.
The manufacturing environment presents a situation where premises data
communications may have to be carried out with intense noise and interference
present. The interference protection properties of a fiber optic data link are
considered in this environment. In particular, consideration is given to the
types of data links and networking architectures generally found in the
manufacturing environment. The discussion centers on how these links and
architectures can exploit the interference protection properties of a fiber
optic data link.
Chapter 6 - Discussion centers on
fiber optic products that can be used to serve serial data communications.
Chapter 7 - Standards that cover
the use of fiber optic data links within premises networks are enumerated.
Organization from which they can be ordered, in full, are provided.
Chapter 8 - A glossary that covers
the subject of fiber optic data communications. It provides terminology
specifically covered within this book. However, it goes further and provides
terminology that may not be used here but may be encountered within a broader
view of the interest area or within communications in general.
2.1 The
Fiber Optic Data Communications Link, End-to-End
In this chapter we consider the simple fiber optic data link for the premises
environment. This is the basic building block for a fiber optic based network.
A model of this simple link is shown in Figure 2-1.

Figure 2-1: Model of "simple" fiber optic data link
The illustration indicates the Source-User pair, Transmitter and Receiver. It
also clearly shows the fiber optic cable constituting the Transmission Medium
as well as the connectors that provide the interface of the Transmitter to the
Transmission Medium and the Transmission Medium to the Receiver.
All of these are components of the simple fiber optic data link. Each will be
discussed. Consideration will be in the following order: fiber optic cable,
Transmitter, Receiver and connectors. We will conclude by taking up the
question of how to analyze the performance of the simple fiber optic data link.
2.2 Fiber Optic Cable
We begin by asking Just what is a fiber optic cable? A fiber optic cable is a
cylindrical pipe. It may be made out of glass or plastic or a combination of
glass and plastic. It is fabricated in such a way that this pipe can guide
light from one end of it to the other.
The idea of having light guided through bent glass is not new or high tech. The
author was once informed that Leonardo DaVinci actually mentioned such a means
for guiding light in one of his notebooks. However, he has not been able to
verify this assertion. What is known for certain is that total internal
reflection of light in a beam of water - essentially guided light - was
demonstrated by the physicist John Tyndall [1820-1893] in either 1854 or 1870 -
depending upon which reference you consult. Tyndall showed that light could be
bent around a corner while it traveled through a jet of pouring water.
Using light for communications came after this. Alexander Graham Bell
[1847-1922] invented the photo-phone around 1880. Bell demonstrated that a
membrane in response to sound could modulate an optical signal, light. But,
this was a free space transmission system. The light was not guided.
Guided optical communications had to wait for the 20th century. The first
patent on guided optical communications over glass was obtained by AT &T in
1934. However, at that time there were really no materials to fabricate a glass
(or other type of transparent material) fiber optic cable with sufficiently low
attenuation to make guided optical communications practical. This had to wait
for about thirty years.
During the 1960's researchers working at a number of different academic,
industrial and government laboratories obtained a much better understanding of
the loss mechanisms in glass fiber optic cable. Between 1968 and 1970 the
attenuation of glass fiber optic cable dropped from over 1000 dB/km to less
than 20 dB/km. Corning patented its fabrication process for the cable. The
continued decrease in attenuation through the 1970's allowed practical guided
light communications using glass fiber optic cable to take off. In the late
1980's and 1990's this momentum increased with the even lower cost plastic
fiber optic cable and Plastic Clad Silica (PCS).
Basically, a fiber optic cable is composed of two concentric layers termed the
core and the cladding. These are shown on the right side of Figure 2-2. The
core and cladding have different indices of refraction with the core having n1
and the cladding n2. Light is piped through the core. A fiber optic
cable has an additional coating around the cladding called the jacket. Core,
cladding and jacket are all shown in the three dimensional view on the left
side of Figure 2-2. The jacket usually consists of one or more layers of
polymer. Its role is to protect the core and cladding from shocks that might
affect their optical or physical properties. It acts as a shock absorber. The
jacket also provides protection from abrasions, solvents and other
contaminants. The jacket does not have any optical properties that might affect
the propagation of light within the fiber optic cable.
The illustration on the left side of Figure 2-2 is somewhat simplistic. In
actuality, there may be a strength member added to the fiber optic cable so
that it can be pulled during installation.

Figure 2-2: Fiber Optic Cable, 3 dimensional view and basic cross section
This would be added just inside the jacket. There may be a buffer between the
strength member and the cladding. This protects the core and cladding from
damage and allows the fiber optic cable to be bundled with other fiber optic
cables. Neither of these is shown.
How is light guided down the fiber optic cable in the core? This occurs because
the core and cladding have different indices of refraction with the index of
the core, n1, always being greater than the index of the cladding, n2.
Figure 2-3 shows how this is employed to effect the propagation of light down
the fiber optic cable and confine it to the core.
As illustrated a light ray is injected into the fiber optic cable on the right.
If the light ray is injected and strikes the core-to-cladding interface at an
angle greater than an entity called the critical angle then it is reflected
back into the core. Since the angle of incidence is always equal to the angle
of reflection the reflected light will again be reflected. The light ray will
then continue this bouncing path down the length of the fiber optic cable. If
the light ray strikes the core-to-cladding interface at an angle less than the
critical angle then it passes into the cladding where it is attenuated very
rapidly with propagation distance.
Light can be guided down the fiber optic cable if it enters at less than the
critical angle. This angle is fixed by the indices of refraction of the core
and cladding and is given by the formula:
Qc = arc cosine (n2 /n1).
The critical angle is measured from the cylindrical axis of the core. By way of
example, if n1 = 1.446 and n2= 1.430 then a quick
computation will show that the critical angle is 8.53 degrees, a fairly small
angle.
Of course, it must be noted that a light ray enters the core from the air
outside, to the left of Figure 2-3. The refractive index of the air must be
taken into account in order to assure that a light ray in the core will be at
an angle less than the critical angle. This can be done fairly simply. The
following basic rule then applies. Suppose a light ray enters the core from the
air at an angle less than an entity called the external acceptance angle - Qext It
will be guided down the core. Here
Qext = arc sin [(n1/ n0) sin (Qc)]
with n0 being the index of refraction of air. This angle is, likewise, measured
from the cylindrical axis of the core. In the example above a computation shows
it to be 12.4 degrees - again a fairly small angle.

Figure 2-3: Propagation of a light ray down a fiber optic cable
Fiber optic data link performance is a subject that will be discussed in full
at the end of this chapter. However, let's jump the gun just a little. In
considering the performance of a fiber optic data link the network architect is
interested in the effect that the fiber optic cable has on overall link
performance. Consideration of performance comes to answering three questions:
1) How much light can be coupled into the core through the external acceptance
angle?
2) How much attenuation will a light ray experience in propagating down the
core?
3) How much time dispersion will light rays representing the same input pulse
experience in propagating down the core?
The more light that can be coupled into the core the more light will reach the
Receiver and the lower the BER. The lower the attenuation in propagating down
the core the more light reaches the Receiver and the lower the BER. The less
time dispersion realized in propagating down the core the faster the signaling
rate and the higher the end-to-end data rate from Source-to-User.
The answers to these questions depend upon many factors. The major factors are
the size of the fiber, the composition of the fiber and the mode of
propagation.
When it comes to size, fiber optic cables have exceedingly small diameters.
Figure 2-4 illustrates the cross sections of the core and cladding diameters of
four commonly used fiber optic cables. The diameter sizes shown are in microns,
10-6 m. To get some feeling for how small these sizes actually are, understand
that a human hair has a diameter of 100 microns. Fiber optic cable sizes are
usually expressed by first giving the core size followed by the cladding size.
Consequently, 50/125 indicates a core diameter of 50 microns and a cladding
diameter of 125 microns; 100/140 indicates a core diameter of 100 microns and a
cladding diameter of 140 microns. The larger the core the more light can be
coupled into it from external acceptance angle cone. However, larger diameter
cores may actually allow too much light in and too much light may cause
Receiver saturation problems. The left most cable shown in Figure 2-4, the
125/8 cable, is often found when a fiber optic data link operates with
single-mode propagation. The cable that is second from the right in Figure 2-4,
the 62.5/125 cable, is often found in a fiber optic data link that operates
with multi-mode propagation.

Figure 2-4: Typical core and cladding diameters -Sizes are in microns
When it comes to composition or material makeup fiber optic cables are of three
types: glass, plastic and Plastic Clad Silica (PCS). These three candidate
types differ with respect to attenuation and cost. We will describe these in
detail. Attenuation and cost will first be mentioned only qualitatively. Later,
toward the end of this sub-chapter the candidates will be compared
quantitatively.
By the way, attenuation is principally caused by two physical effects,
absorption and scattering. Absorption removes signal energy in the interaction
between the propagating light (photons) and molecules in the core. Scattering
redirects light out of the core to the cladding. When attenuation for a fiber
optic cable is dealt with quantitatively it is referenced for operation at a
particular optical wavelength, a window, where it is minimized.
Glass fiber optic cable has the lowest attenuation and comes at the highest
cost. A pure glass fiber optic cable has a glass core and a glass cladding.
This candidate has, by far, the most wide spread use. It has been the most
popular with link installers and it is the candidate with which installers have
the most experience. The glass employed in a fiber optic cable is ultra pure,
ultra transparent, silicon dioxide or fused quartz. One reference put this in
perspective by noting that "if seawater were as clear as this type of
fiber optic cable then you would be able to see to the bottom of the deepest
trench in the Pacific Ocean." During the glass fiber optic cable fabrication
process impurities are purposely added to the pure glass so as to obtain the
desired indices of refraction needed to guide light. Germanium or phosphorous
are added to increase the index of refraction. Boron or fluorine is added to
decrease the index of refraction. Other impurities may somehow remain in the
glass cable after fabrication. These residual impurities may increase the
attenuation by either scattering or absorbing light.
Plastic fiber optic cable has the highest attenuation, but comes at the lowest
cost. Plastic fiber optic cable has a plastic core and plastic cladding. This
fiber optic cable is quite thick. Typical dimensions are 480/500, 735/750 and
980/1000. The core generally consists of PMMA (polymethylmethacrylate) coated
with a fluropolymer. Plastic fiber optic cable was pioneered in Japan
principally for use in the automotive industry. It is just beginning to gain
attention in the premises data communications market in the United States. The
increased interest is due to two reasons. First, the higher attenuation
relative to glass may not be a serious obstacle with the short cable runs often
required in premise networks. Secondly, the cost advantage sparks interest when
network architects are faced with budget decisions. Plastic fiber optic cable
does have a problem with flammability. Because of this, it may not be
appropriate for certain environments and care has to be given when it is run
through a plenum. Otherwise, plastic fiber is considered extremely rugged with
a tight bend radius and the ability to withstand abuse.
Plastic Clad Silica (PCS) fiber optic cable has an attenuation that lies
between glass and plastic and a cost that lies between their cost as well.
Plastic Clad Silica (PCS) fiber optic cable has a glass core which is often
vitreous silica while the cladding is plastic - usually a silicone elastomer
with a lower refractive index. In 1984 the IEC standardized PCS fiber optic
cable to have the following dimensions: core 200 microns, silicone elastomer
cladding 380 microns, jacket 600 microns. PCS fabricated with a silicone
elastomer cladding suffers from three major defects. It has considerable
plasticity. This makes connector application difficult. Adhesive bonding is not
possible and it is practically insoluble in organic solvents. All of this makes
this type of fiber optic cable not particularly popular with link installers.
However, there have been some improvements in it in recent years.
When it comes to mode of propagation fiber optic cable can be one of two types,
multi-mode or single-mode. These provide different performance with respect to
both attenuation and time dispersion. The single-mode fiber optic cable
provides the better performance at, of course, a higher cost.
In order to understand the difference in these types an explanation must be
given of what is meant by mode of propagation.
Light has a dual nature and can be viewed as either a wave phenomenon or a
particle phenomenon (photons). For the present purposes consider it as a wave.
When this wave is guided down a fiber optic cable it exhibits certain modes.
These are variations in the intensity of the light, both over the cable cross
section and down the cable length. These modes are actually numbered from
lowest to highest. In a very simple sense each of these modes can be thought of
as a ray of light. Although, it should be noted that the term ray of light is a
hold over from classical physics and does not really describe the true nature
of light.
In any case, view the modes as rays of light. For a given fiber optic cable the
number of modes that exist depend upon the dimensions of the cable and the
variation of the indices of refraction of both core and cladding across the
cross section. There are three principal possibilities. These are illustrated
in Figure 2-5.
Consider the top illustration in Figure 2-5. This diagram corresponds to
multi-mode propagation with a refractive index profile that is called step
index. As can be seen the diameter of the core is fairly large relative to the
cladding. There is also a sharp discontinuity in the index of refraction as you
go from core to cladding. As a result, when light enters the fiber optic cable
on the right it propagates down toward the left in multiple rays or multiple
modes. This yields the designation multi-mode. As indicated the lowest order
mode travels straight down the center. It travels along the cylindrical axis of
the core. The higher modes represented by rays, bounce back and forth, going
down the cable to the left. The higher the mode the more bounces per unit
distance down to the left.
Over to the left of this top illustration are shown a candidate input pulse and
the resulting output pulse. Note that the output pulse is significantly
attenuated relative to the input pulse. It also suffers significant time
dispersion. The reasons for this are as follows. The higher order modes, the
bouncing rays, tend to leak into the cladding as they propagate down the fiber
optic cable. They lose some of their energy into heat. This results in an attenuated
output signal. The input pulse is split among the different rays that travel
down the fiber optic cable. The bouncing rays and the lowest order mode,
traveling down the center axis, are all traversing paths of different lengths
from input to output. Consequently, they do not all reach the right end of the
fiber optic cable at the same time. When the output pulse is constructed from
these separate ray components the result is time dispersion.

Figure 2-5: Types of mode propagation in fiber optic cable (Courtesy of AMP Incorporated)
Fiber optic cable that exhibits multi-mode propagation with a step index
profile is thereby characterized as having higher attenuation and more time
dispersion than the other propagation candidates have. However, it is also the
least costly and in the premises environment the most widely used. It is
especially attractive for link lengths up to 5 km. Usually, it has a core diameter
that ranges from 100 microns to 970 microns. It can be fabricated either from
glass, plastic or PCS.
Consider the middle illustration in Figure 2-5. This diagram corresponds to
single-mode propagation with a refractive index profile that is called step
index. As can be seen the diameter of the core is fairly small relative to the
cladding. Typically, the cladding is ten times thicker than the core. Because
of this when light enters the fiber optic cable on the right it propagates down
toward the left in just a single ray, a single-mode, and the lowest order mode.
In extremely simple terms this lowest order mode is confined to a thin cylinder
around the axis of the core. (In actuality it is a little more complex). The
higher order modes are absent. Consequently, there is no energy lost to heat by
having these modes leak into the cladding. They simply are not present. All
energy is confined to this single, lowest order, mode. Since the higher order
mode energy is not lost, attenuation is not significant. Also, since the input
signal is confined to a single ray path, that of the lowest order mode, there
is little time dispersion, only that due to propagation through the non-zero
diameter, single mode cylinder.
Single mode propagation exists only above a certain specific wavelength called
the cutoff wavelength.
To the left of this middle illustration is shown a candidate input pulse and
the resulting output pulse. Comparing the output pulse and the input pulse note
that there is little attenuation and time dispersion.
Fiber optic cable that exhibits single-mode propagation is thereby
characterized as having lower attenuation and less time dispersion than the
other propagation candidates have. Less time dispersion of course means higher
bandwidth and this is in the 50 to 100 GHz/ km range. However, single mode
fiber optic cable is also the most costly in the premises environment. For this
reason, it has been used more with Wide Area Networks than with premises data
communications. It is attractive more for link lengths go all the way up to 100
km. Nonetheless, single-mode fiber optic cable has been getting increased
attention as Local Area Networks have been extended to greater distances over
corporate campuses. The core diameter for this type of fiber optic cable is
exceedingly small ranging from 5 microns to 10 microns. The standard cladding
diameter is 125 microns.
Single-mode fiber optic cable is fabricated from glass. Because of the
thickness of the core, plastic cannot be used to fabricate single-mode fiber
optic cable. The author is unaware of PCS being used to fabricate it.
It should be noted that not all single-mode fibers use a step index profile.
Some use more complex profiles to optimize performance at a particular
wavelength.
Consider the bottom illustration in Figure 2-5. This corresponds to multi-mode
propagation with a refractive index profile that is called graded index. Here
the variation of the index of refraction is gradual as it extends out from the
axis of the core through the core to the cladding. There is no sharp
discontinuity in the indices of refraction between core and cladding. The core
here is much larger than in the single-mode step index case discussed above.
Multi-mode propagation exists with a graded index. However, as illustrated the
paths of the higher order modes are somewhat confined. They appear to follow a
series of ellipses. Because the higher mode paths are confined the attenuation
through them due to leakage is more limited than with a step index. The time
dispersion is more limited than with a step index, therefore, attenuation and
time dispersion are present, just limited.
To the left of this bottom illustration is shown a candidate input pulse and
the resulting output pulse. When comparing the output pulse and the input
pulse, note that there is some attenuation and time dispersion, but not nearly
as great as with multi-mode step index fiber optic cable.
Fiber optic cable that exhibits multi-mode propagation with a graded index
profile is thereby characterized as having attenuation and time dispersion
properties somewhere between the other two candidates. Likewise its cost is
somewhere between the other two candidates. Popular graded index fiber optic
cables have core diameters of 50, 62.5 and 85 microns. They have a cladding
diameter of 125 microns - the same as single-mode fiber optic cables. This type
of fiber optic cable is extremely popular in premise data communications
applications. In particular, the 62.5/125 fiber optic cable is the most popular
and most widely used in these applications.
Glass is generally used to fabricate multi-mode graded index fiber optic cable.
However, there has been some work at fabricating it with plastic.
The illustration Figure 2-6 provides a three dimensional view of multi-mode and
single-mode propagation down a fiber optic cable. Table 2-1 provides the
attenuation and bandwidth characteristics of the different fiber optic cable
candidates. This table is far from being all inclusive, however, the common
types are represented.

Figure 2-6: Three dimensional view, optical power in multi-mode and single-mode fibers
|
Mode |
Material |
Index
of Refraction Profile |
l microns |
Size
(microns) |
Atten.
dB/km |
Bandwidth
MHz/km |
|
Multi-mode |
Glass |
Step |
800 |
62.5/125 |
5.0 |
6 |
|
Multi-mode |
Glass |
Step |
850 |
62.5/125 |
4.0 |
6 |
|
Multi-mode |
Glass |
Graded |
850 |
62.5/125 |
3.3 |
200 |
|
Multi-mode |
Glass |
Graded |
850 |
50/125 |
2.7 |
600 |
|
Multi-mode |
Glass |
Graded |
1300 |
62.5/125 |
0.9 |
800 |
|
Multi-mode |
Glass |
Graded |
1300 |
50/125 |
0.7 |
1500 |
|
Multi-mode |
Glass |
Graded |
850 |
85/125 |
2.8 |
200 |
|
Multi-mode |
Glass |
Graded |
1300 |
85/125 |
0.7 |
400 |
|
Multi-mode |
Glass |
Graded |
1550 |
85/125 |
0.4 |
500 |
|
Multi-mode |
Glass |
Graded |
850 |
100/140 |
3.5 |
300 |
|
Multi-mode |
Glass |
Graded |
1300 |
100/140 |
1.5 |
500 |
|
Multi-mode |
Glass |
Graded |
1550 |
100/140 |
0.9 |
500 |
|
Multi-mode |
Plastic |
Step |
650 |
485/500 |
240 |
5 @ 680 |
|
Multi-mode |
Plastic |
Step |
650 |
735/750 |
230 |
5 @ 680 |
|
Multi-mode |
Plastic |
Step |
650 |
980/1000 |
220 |
5 @ 680 |
|
Multi-mode |
PCS |
Step |
790 |
200/350 |
10 |
20 |
|
Single-mode |
Glass |
Step |
650 |
3.7/80 or 125 |
10 |
600 |
|
Single-mode |
Glass |
Step |
850 |
5/80 or 125 |
2.3 |
1000 |
|
Single-mode |
Glass |
Step |
1300 |
9.3/125 |
0.5 |
* |
|
Single-mode |
Glass |
Step |
1550 |
8.1/125 |
0.2 |
* |
* Too high to measure accurately. Effectively infinite.
Table 2-1: Attenuation and Bandwidth characteristics of different fiber optic cable candidates
Figure 2-7 illustrates the variation of attenuation with wavelength taken over
an ensemble of fiber optic cable material types. The three principal windows of
operation, propagation through a cable, are indicated. These correspond to
wavelength regions where attenuation is low and matched to the ability of a
Transmitter to generate light efficiently and a Receiver to carry out
detection. The 'OH' symbols indicate that at these particular wavelengths the
presence of Hydroxyl radicals in the cable material cause a bump up in
attenuation. These radicals result from the presence of water. They enter the
fiber optic cable material through either a chemical reaction in the
manufacturing process or as humidity in the environment. The illustration
Figure 2-8 shows the variation of attenuation with wavelength for, standard,
single-mode fiber optic cable.

Figure 2-7: Attenuation vs. Wavelength

Figure 2-8: Attenuation spectrum of standard single-mode fiber
2.3 Transmitter
The Transmitter component of Figure 2-1 serves two functions. First, it must be
a source of the light coupled into the fiber optic cable. Secondly, it must
modulate this light so as to represent the binary data that it is receiving
from the Source. With the first of these functions it is merely a light emitter
or a source of light. With the second of these functions it is a valve,
generally operating by varying the intensity of the light that it is emitting
and coupling into the fiber.
Within the context of interest in this book the Source provides the data to the
Transmitter as some digital electrical signal. The Transmitter can then be
thought of as Electro-Optical (EO) transducer.
First some history. At the dawn of fiber optic data communications twenty-five
years ago, there was no such thing as a commercially available Transmitter. The
network architect putting together a fiber optic data link had to design the
Transmitter himself. Everything was customized.
The Transmitter was typically designed using discrete electrical and
Electro-optical devices. This very quickly gave way to designs based upon
hybrid modules containing integrated circuits, discrete components (resistors
and capacitors) and optical source diodes (light emitting diodes-LED's or laser
diodes). The modulation function was generally performed using separate
integrated circuits and everything was placed on the same printed circuit
board.
By the 1980's higher and higher data transmission speeds were becoming of
interest to the data link architect. The design of the Transmitter while still
generally customized became more complex to accommodate these higher speeds. A
greater part of the Transmitter was implemented using VLSI circuits and
attention was given to minimizing the number of board interconnects. Intense
research efforts were undertaken to integrate the optical source diode and the
transistor level circuits needed for modulation on a common integrated circuit
substrate, without compromising performance. At present, the Transmitter
continues to be primarily designed as a hybrid unit, containing both discrete
components and integrated circuits in a single package.
By the late 1980's commercially available Transmitter's became available. As a
result, the link design could be kept separate from the Transmitter design. The
link architect was relieved from the need to do high-speed circuit design or to
design proper bias circuits for optical diodes. The Transmitter could generally
be looked at as a black box selected to satisfy certain requirements relative
to power, wavelength, data rate, bandwidth, etc. This is where the situation remains
today.
To do a proper selection of a commercially available Transmitter you have to be
able to know what you need in order to match your other link requirements. You
have to be able to understand the differences between Transmitter candidates.
There are many. We can not begin to approach this in total.
However, we can look at this in a limited way. Transmitter candidates can be
compared on the basis of two characteristics. Transmitter candidates can be
compared on the basis of the optical source component employed and the method
of modulation.
Let us deal with the optical source component of the Transmitter first. This
has to meet a number of requirements. These are delineated below:
First, its physical dimensions must be compatible with the size of the fiber
optic cable being used. This means it must emit light in a cone with cross
sectional diameter 8-100 microns, or it can not be coupled into the fiber optic
cable.
Secondly, the optical source must be able to generate enough optical power so
that the desired BER can be met.
Thirdly, there should be high efficiency in coupling the light generated by the
optical source into the fiber optic cable.
Fourthly, the optical source should have sufficient linearity to prevent the
generation of harmonics and intermodulation distortion. If such interference is
generated it is extremely difficult to remove. This would cancel the
interference resistance benefits of the fiber optic cable.
Fifthly, the optical source must be easily modulated with an electrical signal
and must be capable of high-speed modulation-or else the bandwidth benefits of
the fiber optic cable are lost.
Finally, there are the usual requirements of small size, low weight, low cost
and high reliability. The light emitting junction diode stands out as matching
these requirements. It can be modulated at the needed speeds. The proper
selection of semiconductor materials and processing techniques results in high
optical power and efficient coupling of it to the fiber optic cable. These optical
sources are easily manufactured using standard integrated circuit processing.
This leads to low cost and high reliability.
There are two types of light emitting junction diodes that can be used as the
optical source of the Transmitter. These are the light emitting diode (LED) and
the laser diode (LD). This is not the place to discuss the physics of their
operation. LED's are simpler and generate incoherent, lower power, light. LD's
are more complex and generate coherent, higher power light. Figure 2-9 illustrates
the optical power output, P, from each of these devices as a function of the
electrical current input, I, from the modulation circuitry. As the figure
indicates the LED has a relatively linear P-I characteristic while the LD has a
strong non-linearity or threshold effect. The LD may also be prone to kinks
where the power actually decreases with increasing bandwidth.
With minor exceptions, LDs have advantages over LED's in the following ways.
LED's have advantages over LD's because they have